See Sensipent family for more information.

Interval chain

Generators	Cents*	Approximate ratios†
0	0.000	1/1
1	443.322	9/7~13/10
2	886.644	5/3~42/25
3	129.966	13/12~14/13~15/14
4	573.288	7/5~18/13
5	1016.610	9/5
6	259.932	7/6~15/13
7	703.253	3/2
8	1146.576	54/28~35/18
9	389.896	5/4
10	833.220	13/8
11	76.542	21/20~25/24
12	519.864
13	963.185	7/4
14	206.507	9/8
15	649.829	35/24 (close to 16/11)
16	1093.151	15/8
17	336.473	39/32
18	779.795	25/16
19	23.117	49/48~65/64~81/80
20	466.439	21/16

*in 2.3.5.7.13 POTE tuning
†2.3.5.7.13 ratio interpretations

Sensi Visualizations

A Diagram of Sensi[5], [8], [11], and [19] with intervals named in relation to the L and s of Sensi[8]:

Note that X, M and Z are not standard, but d and A are; they are short for "diminished" and "augmented".

A Diagram relating the Sensi generator chain (horizontal axis) to the steps within the octave (vertical axis) for Sensi[8] and [11]:

A Diagram showing a layout for playing Sensi Temperament on an Isomorphic Keyboard:

The darkest hexagons represent the same note (eg. C), but offset by octaves. The next-darkest hexagons show the notes of Sensi[5]. Imagine stepping from hex to hex as you move across the keyboard from left to right, landing only on the darkest and next-darkest hexes. The light red hexagons show additional notes needed to play Sensi[8]. The Large step of Sensi[8] is represented by a move straight down, so this pattern is a little more zig-zaggy than the pattern for Sensi[5]. Add the white hexes and you have Sensi[11]. The small step of Sensi[11] (indicated in the diagram as "c" for chroma), is represented by a move straight down and down-left. This pattern actually involves moving backward in the horizontal direction, and is therefore more zig-zaggy.